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Introduction
A partition \(\lambda \)  of the positive integer \(n\)  is a decomposition \(\sum _{i=1}^l \lambda _i = n\)  (\(\lambda _1\ge \lambda _2 \ge \cdots \ge \lambda _l\) ), with the length \(l\) . There is an one to one correspondence between the partitions and Young tableaux. Young tableaux occur in a number of branches of mathematics and physics. They are also tools for the construction of the eigenstates of Hamiltonian System [1]}   and label surface operators[2]}.
